Channel coding method

ABSTRACT

A method is provided for channel coding a parameter whose values are correlated with one another to different extents and according to which code words with better distance properties are at least partially associated with the more strongly correlated values of the parameters, and code words with weaker distance properties are at least partially associated with the more weakly correlated values of the parameter.

BACKGROUND OF THE INVENTION

[0001] The present invention relates to a method of channel coding a parameter, of which the values are correlated with each other to different extents.

[0002] The breakneck pace of technical development in the field of mobile communications has, in recent years, led to the development of what are known as Adaptive Multirate (AMR) Narrowband and Wideband speech codecs which are designed to be used in future mobile radio standards such as GSM/EDGE and UMTS. An AMR codec makes it possible to adaptively adjust the entire data rate of the data to be transmitted as well as to subdivide the data rate into source and channel coding depending on channel status and network conditions (system load). The main objectives of these types of AMR speech codes are to achieve fixed network speech quality with a variety of channel conditions and to ensure optimum distribution of the channel capacity, taking account of specific network parameters.

[0003] An AMR has a number of codec modes (modes) which specify different rates of the coded speech bits. For a restricted transmission bandwidth, an AMR should be able to operate in high-rate modes under good channel conditions and/or in heavily loaded radio cells. Under bad channel conditions it should be dynamically switched into the lower-rate modes. As such, the best speech quality should be produced taking into account the changing channel conditions.

[0004] In the GSM/EDGE system, 2 bits (mode bits) that form what is known as the identifier are reserved in each speech frame of 20 ms (both in the full-rate and in the half-rate channel) and can specify up to 4 different modes of the AMR codec (CODEC_MODE_(—)1, CODEC_MODE_(—)2, CODEC_MODE_(—)3 and CODEC_MODE_(—)4). The 2 Bits id(1), id(0) of the identifier are coded via a block code. In this coding, a code word can be assigned to each parameter. The set of modes signaled by the identifier (maximum 4) is designated as the Active Codec Set of the basically 8 codec modes possible with AMR Narrowband. At least this Active Codec Set is known to the base station and the mobile station. Since the 2 mode bits together with the coded speech bits will be transferred within a channel, they also will be referred to as in-band data (see Table 1 and Table 2). TABLE 1 Channel coding of the parameter “identifier” in adaptive multi rate speech channel at full rate (TCH/AFS) (extract from GSM 05.03, Section 3.9) Encoded in Identifier Encoded in-band band data for (defined Received in- data for SID and speech frames in GSM band data RATSCCH frames ic(7), . . , 05.09) id(1), id(0) ic(15), . . , ic(0) ic (0) CODEC_MODE_1 00 0101001100001111 00000000 CODEC_MODE_2 01 0011111010111000 10111010 CODEC + 10 1000100001100011 01011101 MODE_3 CODEC_MODE_4 11 1110010111010100 11100111

[0005] TABLE 2 Channel coding of the parameter “identifier” in adaptive multi rate speech channel at half rate (TCH/AHS) (extract from GSM 05.03, Section 3.10) Encoded in Identifier Received band data for (defined in-band Encoded in-band data speech frames in GSM data id(1), for SID and RATSCCH ic(7), . . , 05.09) id(0) frames ic(15), . . , ic(0) ic (0) CODEC_(—) 00 0101001100001111 0000 MODE_1 CODEC_(—) 01 0011111010111000 1001 MODE_2 CODEC_(—) 10 1000100001100011 0111 MODE_3 CODEC_(—) 11 1110010111010100 1110 MODE_4

[0006] On the receive side, this identifier, also referred to below as a parameter, is first decoded. Furthermore, depending on this decoding mode, and thereby on the current codec mode, the speech bits are determined. If the parameter and, thereby, the codec mode is, for example, incorrectly recognized because of a receive signal with a great deal of noise, the speech frame will be incorrectly decoded and the speech information can be lost.

[0007] The Initial codec mode for call setup or handover is defined as follows:

[0008] If all 4 codec modes are used, the initial codec mode is the codec mode of the Active Codec Set with the second lowest rate. Otherwise, the codec mode with the lowest rate. In each case, the codec mode changes from frame (k−1) to frame k only to one of its “adjacent” codec modes or remains in the same codec mode (timing correlation of the values of the parameters). A jump to a non-adjacent mode, such as from CODEC_MODE_(—)1 to CODEC_MODE3, is forbidden (see Table 3). In other words: The parameter “identifier” has a memory, or is correlated from frame to frame (inter-frame correlation or temporal correlation). The memory of the parameter “identifier” leads to a restricted change of the codec modes, or equivalently, of the code words (CW₁, . . . , CW₄) from frame (k−1) to frame k. TABLE 3

[0009] The present invention is, accordingly, directed to a method for channel coding a temporally or spatially correlated parameter which allows reliable and low-overhead transmission of the parameter.

SUMMARY OF THE INVENTION

[0010] The present invention is, therefore, based on the idea of taking account of the correlation or the “memory” of the values of the parameter in coding the parameter so that it may be used in decoding. To do this, the values of the parameter are mapped to code words in accordance with the correlation of the values of the parameter. In particular, a parameter is coded, or its values are mapped to code words, in such a way that code words with better distance characteristics are assigned to “adjacent” or more closely correlated parameter values. In the example mentioned above, these are the parameter values to which it is possible to change directly from the current parameter value. Code words with worse distance characteristics will be assigned to the less closely correlated (“non-adjacent”) parameter values.

[0011] The parameter is also to be understood within the context of the present invention as any variable which can bear any values. A “frame” also can be taken to be a point in time or a location point. Since a code word corresponds to/is assigned to precisely one parameter value, the text below frequently no longer makes any distinction between the terms “parameter value” and “code word”.

[0012] The present invention makes it possible, without increasing complexity (computing effort and memory requirements), to achieve an improved overall performance compared to known channel codes which are optimum for memory-less parameters.

[0013] Additional features and advantages of the present invention are described in, and will be apparent from, the following Detailed Description of the Invention.

DETAILED DESCRIPTION OF THE INVENTION

[0014] A. Distance Characteristics of Channel Codes (Codes)

[0015] As a rule, a channel code features a set of code words. Any part of the code words of a code (mother code) also form a subcode, whereby all code words of the subcode are also code words of the corresponding mother code. The distance (between two code words) is also frequently taken to mean the hamming distance (the number of bit positions), for which the values of the two code words are unequal. Further distances such as the Euclidean distance of two code words also can be used in the present invention.

[0016] The set of distances of all possible pairs of the code words of a code form a distribution {A(w), for w=d_(min), d_(min)+1, . . . with minimum Hamming distance d_(min)}, whereby A(w) specifies the number or the (standardized) relative frequency of the pairs of code words with distance w. For a standardized relative frequency the equation ${{\sum\limits_{w = d_{\min}}^{\infty}\quad {A(w)}} = 1},$

[0017] applies, and the average distance is $d_{av} = {\sum\limits_{w = d_{\min}}^{\infty}\quad {{wA}(w)}}$

[0018] As a rule, a code then exhibits a better distance characteristic than another code with the same code rate and the same dimension of code words if the set of the code words of the code occupy greater minimum and/or average minimum distances. In particular, the distance characteristic can be assessed in accordance with one of the following criteria:

[0019] A Code C′ with a minimum Hamming distance d′_(min) and relative frequency {A′(w)} has a better distance characteristic than a code C with minimum Hamming distance d_(min) and relative frequency {A(w)},

[0020] if

[0021] d′_(min)>d′_(min)

[0022] or if

[0023] d′_(min)=d_(min) and $d_{av}^{\prime} = {{{\sum\limits_{w = d_{\min}^{\prime}}^{\infty}\quad {{wA}^{\prime}(w)}} > d_{av}} = {\sum\limits_{w = d_{\min}}^{\infty}\quad {{{wA}(w)}.}}}$

[0024] A code C′ has a better distance characteristic than a code C,

[0025] if

[0026] d′_(min >d) _(min)

[0027] or if

[0028] d′_(min=d) _(min and)

[0029] A′(W)=A(W) for w=d_(min), d_(min)+1, . . . W₀ (W₀≧d_(min)) and

[0030] A′(W₀)<A(W₀).

[0031] Distance characteristics of a code such as d_(min) and d_(av) are fundamental for determining the capability of error correction. Codes with better distance characteristics (i.e., greater d_(min) and d_(av)), also have better correction capabilities. Until now, good codes mostly have been designed under the condition the data to be coordinated has no memory. When memory is present in data or a parameter, such codes are, as a rule, no longer optimum.

[0032] As shown in Tables 1 and 2, the parameter which indicates the codec mode is block coded. For SID (Silence Descriptor and RATSCCH (Robust AMR Traffic Synchronized Control Channel) frames code words of 16 bits in length are produced:

[0033] CW_(m)=ic(15), . . . , ic(0) with m=1, 2, . . . , 4.

[0034] For the speech frame code words of 8 bits in length are produced in the full rate channel:

[0035] CW_(m)=ic(7), . . . , ic(0) in the full rate channel

[0036] and code words of length 4 bits in the half-rate channel:

[0037] CWm=ic(3), . . . , ic(0).

[0038] The table below looks at the simple case of a speech frame in the half-rate channel (Table 2). The Hamming distances between all 4 different code words are shown in Table 4. TABLE 4 Hamming distance of the code words of the block code for the speech frame in TCH/AHS. Code word CW₁ = 0000 CW₂ = 1001 CW₃ = 0111 CW₄ = 1110 Hamming d(CW₁, CW₂) = 2 distance d(CW₁, CW₃) = 3 d(CW₁, CW₄) = 3 d(CW₂, CW₃) = 3 d(CW₂, CW₄) = 3 d(CW₃, CW₄) = 2

[0039] B. Decoding of the Parameter with/without Memory

[0040] A simple approach to decoding the parameter is to calculate the correlation between the code words and the received mode bits which are shown as input vector of the channel soft values. The mode (codec mode) is selected in which there is maximum correlation with the input vector (Maximum Likelihood Decoding).

[0041] In the example below, a vector with 4 soft values r=(r₃, r₂, r₁, r₀,) which are quantized with 8 bits, in each case, is received as representative for the coded mode bit. A value of r_(i)=+127, in this case, corresponds to a securely received “0” and a value of r_(i)=−127 to a securely received “1”.

[0042] Now the correlations corr_(n) (=correlation between r and CW_(m)) for each mode m=1, . . . , 4 are calculated, with the code word CW_(m), represented by “+1”/“−1” instead of “0”/“1” (in for example Table 4).

[0043] This produces:

[0044] corr₁=+r₃+r₂+r₁+r₀

[0045] corr₂=−r₃+r₂+r₁−r₀

[0046] corr₃=+r₃−r₂−r₁−r₀

[0047] corr₄=−r₃−r₂−r₁+r₀

[0048] These functions are clarified below in a concrete example. CW₂=1001 is sent. At the ideal channel the recipient receives the vector r=(−127, +127, +127, −127). The result is:

[0049] corr₁=0

[0050] corr₂=+508=Maximum

[0051] corr₃=−254

[0052] corr₄=−254

[0053] The decoder decides correctly on the mode CODEC_MODE_(—)2 (i.e., CW₂).

[0054] Under a noisy channel, it is also possible to correct certain errors. If, for example, the vector (r₃, r₂, r₁, r₀,)=(−6, +2, +3, +5), with the bit in bold face “+5’ having been reversed, the following applies:

[0055] corr₁=+4

[0056] corr₂=+6=Maximum

[0057] corr₃=−16

[0058] corr₄=+6=Maximum

[0059] In this case, it is no longer possible to decide between CW₂ and CW₄. However, when the parameter memory is taken into account (e.g., when in the last frame (k−1) CODEC_MODE_(—)1 (=CW₁) or CODEC_MODE_(—)2 (=CW₂) will already be decoded with high security), the decoder can decide correctly for CW₂, since from frame (k−1) to the current frame k a change from CW₁ or CW₂ to CW₄ is not allowed. In this case, the calculation of corr₄ is not actually needed.

[0060] C. Distance Characteristics for Parameter with/without Memory

[0061] If all codec modes (i.e., all code words) at point k are possible for decoding (i.e., no memory present), the minimum Hamming distance is produced for code C with 4 code words in Table 4

[0062] d_(min)=2

[0063] and the relative frequency

[0064] A(w)=2/6 for w=2

[0065] A(w)=4/6 for w=3

[0066] A(w)=0 else

[0067] Thus, $d_{av} = {{\sum\limits_{w = d_{\min}}^{\infty}\quad {{wA}(w)}} = {16/6}}$

[0068] If the parameter at point (k−1) is in CODEC_MODE_(—)1, then only CODEC_MODE_(—)1 and CODEC_MODE_(—)2 are possible at point k. This corresponds to a subcode with only two code words CW₁ and CW₂, whereby

[0069] d_(min)=2

[0070] A(w)=1 for w=2

[0071] A(w)=0 else $d_{av} = {{\sum\limits_{w = d_{\min}}^{\infty}\quad {{wA}(w)}} = 2}$

[0072] In the decoding, only the correlations corr₁ and corr₂ are to be taken into account.

[0073] In practice, there are other typical situations: CW₂ is the actual code word at point (k−1) and CW₃ the actual code word at point k, but CW2 is decoded at point (k−1) as CW₁. To be able at point k to decode the code word as CW₃, CW₃ must be contained as a code word in the subcode which is to be taken into account for decoding at point k. Thus, a change from CW₁ to CW₃ also should be allowed to avoid further decoding errors. However, the probability of such a change in comparison to a normal change, such as CW₂ to CW₃, is very small. It is further conceivable that even a change from CW₁ to CW₄, because of a number of consecutive decoding errors, ought also to be possible. The probability of this type of change is, however, so small as to be negligible. For this reason, the distance d(CW₁, CW₄), which is decisive in decoding to distinguish between CW₁ and CW₄, is not taken into account. To take account of this effect, we define in our example a specific subcode which has all code words of the mother code (CW₁, CW₂, CW₃, CW₄); but in observing the distance characteristics, the distance d(CW₁, CW₄) will be ignored. The distance characteristics of this subcode, which generally are not identical to those of the mother code, also can be included for the decoding of the parameter with memory.

[0074] In general, for parameters with memory, not only the distance characteristic of the mother code for parameter without memory, but also the distance characteristics of all such subcodes are decisive which are assigned to the groups of the heavily correlated parameter values. Table 5 shows the results of d_(min) and d_(av) of all subcodes for possible known modes at point in time (k−1).

[0075] It should be pointed out that the different subcodes (or the corresponding groups of parameter values) can overlap; i.e., the same code words exist in different subcodes. As Table 5 shows, CW₂ belongs to subcodes (CW₁, CW₂} (for CODEC_MODE_(—)1 at point (k−1)), (CW₁, CW₂, CW₄} (for CODEC_MODE_(—)2), etc.

[0076] D. Search for the Best Codes for Parameters with Memory

[0077] For parameters with memory, the capability of error correction is above all determined by distance characteristics of the individual subcodes. Therefore, the code words for the parameter values should be chosen so as to produce the best possible distance characteristics (e.g., largest d_(min), and d_(av)) of all subcodes which are assigned to the correlated parameter values. TABLE 5 Distance characteristics of the subcodes of a specified block code for decoding the “identifier” for speech frames in TCH/AHS. Subcode to be Average Known codeword considered in decoding distance in frame k-1 in frame k d_(min) d_(av) Unknown {CW₁, CW₂, CW₃, CW₄} 2 8/3 d(CW₁, CW₄) ignored {CW₁, CW₂, CW₃, CW₄} 2 13/5  CW₁ (0000) {CW₁, CW₂} 2 6/3 CW₂ (1001) {CW₁, CW₂, CW₃} 2 8/3 CW₃ (0111) {CW₂, CW₂, CW₃} 2 8/3 CW₄ (1110) {CW₃, CW₄} 2 6/3

[0078] TABLE 6 distance characteristics of the subcodes of an optimized block code (with CW′₁ = CW₁, CW′₂ = CW₄, CW′₃ = CW₃, CW′₄ = CW₂) for decoding the “identifier for speech frames in TCH/AHS. Subcode to be Average Known codeword considered in decoding distance in frame k-1 in frame k d_(min) d_(av) Unknown {CW′₁, CW′₂, CW′₃, 2 8/3 CW′₄} D(CW′₁, CW′₄) ignored {CW′₁, CW′₂, CW′₃, 2 14/5  CW′₄} CW′₁ (0000) {CW′₁, CW′₂} 3 9/3 CW′₂ (1001) {CW′₁, CW′₂, CW′₃} 2 8/3 CW′₃ (0111) {CW′₂, CW′₂, CW′₃} 2 8/3 CW′₄ (1110) {CW′₃, CW′₄} 3 9/3

[0079] If precise information about the probability of the code word change CW₁(k−1) CW_(m)(k)(=change of the parameter value) from frame (k—1) to frame k, namely P(CW_(m)(k)|CW₁(k₁)), available being (1, m, n=1, 2, . . . ), this information can be taken into consideration in code design.

[0080] If P(CW_(n)(k)|CW₁(k−1))≧P(CW_(M)(k)|CW₁(k—1)), the code words CW₁, CW_(m) and CW_(n) should be generated such that d(CW_(n), CW₁)≧d(CW_(m), CW₁) applies for die Hamming distance. This is a general mathematical formulation of the method described here, if all code words CW₁, CW_(m) and CW_(n) are determined in this way. For mutually exclusive code words CW₁ and CW_(n)P(CW_(m)(k)|CW₁(k−1))=0. However, as a rule d(CW_(m), CW₁) should be>0, since otherwise CW_(m) and CW₁ become a single code word.

[0081] Refer now to the parameter being in frame (k—1), CW₂(see Table 3). If P(CW₃(k)|CW₂(k−1))≧P(CW₁(k)|CW₂(k−1))≧P(CW₄(k)|CW. (k−1))=0 (since CW₁and CW₄ are mutually exclusive), then CW₁, CW₂, CW₃ and CW₄ are generated in such a way that d(CW₃, CW₂)≧d(CW₁, CW₂₂)≧d(CW₁, CW₄).

[0082] If the best codes are then selected in accordance with the criterion explained above, what is striking is that, in general, a number of codes which exhibit identical distance characteristics exist. One can create such codes, for example, with block codes by addition of any vector to all code words and/or by simultaneous swapping of random bit positions for all code words.

[0083] Table 6 shows the distance characteristics of a code optimized in accordance with the parameter memory with code words CW′₁, =CW₁CW′₂=CW₄, CW′₃=CW₃, CW′₄=CW₂. This code has a greater capability for error correction than the block code in Table 2. If there is mode CODEC_MODE_(—)1 or CODEC MODE 4 in frame (k−1) the subcode of the optimized block code has a minimum Hamming distance of 3, with which even with a difficult decision an error can be corrected. By contrast, the subcode of the specified block code with a minimum Hamming distance of 2 cannot correct any errors for a difficult decision.

[0084] E. Assignment of the Code Words in Accordance with Parameter Memory

[0085] The above analysis shows that, because of a number of possible consecutive coding errors (although the probability of this is very small) not only the individual subcodes, but also the mother code should have the best possible distance characteristics to achieve the best possible performance. This is especially important if no close parameter correlation is present.

[0086] The present invention proposes a method in which the optimum code is first included for the memory-less parameters, especially those for which the minimum Hamming distance (d_(min)) is at a maximum, and then explicitly assigns the code words to different parameter values. In concrete terms, as shown in the previous example, the code words are assigned in such a way that the subcodes for individual groups of the correlated parameter values exhibit the best possible distance characteristics. In this way, the optimized code achieves good performance both for parameters without memory and for parameters with memory.

[0087] If further, more precise information such as P(CW_(m)(k)|CW₁(k−1)) is available, this information can be taken into account on assignment of the code words. If P(CW_(n), (k)|CW₁(k−1))≧P (CW_(m)(k)|CW₁(k−1)), the code words CW₁, CW_(m) and CW_(n), should be assigned where possible, in accordance with the criterion d(CW_(n), CW₁)≧d(CW_(m), CW₁). Since in this case all code words are already defined, we can first sort P(CW_(m)(k)|CW₁(k−₁)) and d(CW_(m), CW₁) (1≠m) according to their size and subsequently assign the suitable code words to the parameter values.

[0088] As shown in Table 4, the minimum Hamming distance is achieved with CW₁ and CW₂(or CW₃ and CW₄). Thus CW₁ and CW₂(or CW₃ and CW₄) should be assigned to the mutually exclusive parameter values CODEC_MODE_(—)1 and CODEC MODE 4. If the parameter values CODEC_MODE_(—)1 and CODEC MODE 4 are assigned to CW1 and CW₂, for example, there are still the parameter values CODEC_MODE_(—)2 and CODEC MODE 3, to which CW₃ and CW₄ can be assigned in each case.

[0089] In this way, one obtains (by chance) the same result in Table 6, whereby the subcodes {CW′₁, CW′₂}, {CW′₃, CW′₄} have better distance characteristics with d_(min)=3 than subcodes {CW₁, CW₂}, {CW3, CW4} with d_(min)=2. The performance for parameters without memory remains unchanged. TABLE 7 distance characteristics of the subcodes of the block code specified in GSM 05.03 for decoding the identifier for speech frames in TCH/AFS. Subcode to be Average Known codeword considered in decoding distance in frame k-1 in frame k d_(min) d_(av) Unknown {CW₁, CW₂, CW₃, CW₄} 5 16/3 D(CW₁, CW₄) ignored {CW₁, CW₂, CW₃, CW₄} 5 26/5 CW₁ (00000000) {CW₁, CW₂} 5 15/3 CW₂ (10111010) {CW₁, CW₂, CW₃} 5 16/3 CW₃ (01011101) {CW₂, CW₂, CW₃} 5 16/3 CW₄ (11100111) {CW₃, CW₄} 5 15/3

[0090] TABLE 8 distance characteristics of the subcodes of an optimized block code (with CW′₁ = CW1, CW′₂ = CW₄, CW′₃ = CW₃, CW′₄ = CW₂) for decoding the “identifier for speech frames in TCH/AFS. Subcode to be Average Known codeword considered in decoding distance in frame k-1 in frame k d_(min) d_(av) Unknown {CW′₁, CW′₂, CW′₃, 5 16/3 CW′₄} D(CW′₁, CW′₄) ignored {CW′₁, CW′₂, CW′₃, 5 27/5 CW′₄} CW′₁ (00000000) {CW′₁, CW′₂} 6 18/3 CW′₂ (11100111) {CW′₁, CW′₂, CW′₃} 5 16/3 CW′₃ (01011101) {CW′₂, CW′₂, CW′₃} 5 16/3 CW′₄ (10111010) {CW′₃, CW′₄} 6 18/3

[0091] TABLE 9 distance characteristics of the subcodes of the block code specified in GSM 05.03 for decoding the “identifier” for SID and RATSCCH frames. Subcode to be Average Known codeword considered in decoding distance in frame k-1 in frame k d_(min) d_(av) Unknown {CW₁, CW₂, CW₃, CW₄} 10 32/3 d(CW₁, CW₄) ignored {CW₁, CW₂, CW₃, CW₄} 11 53/5 CW₁ (0101001100001111) {CW₁, CW₂} 11 33/3 CW₂ (0011111010111000) {CW₁, CW₂, CW₃} 10 32/3 CW₃ (1000100001100011) {CW₂, CW₂, CW₃} 10 32/3 CW₄ (1110010111010100) {CW₃, CW₄} 11 33/3

[0092] TABLE 10 distance characteristics of the subcodes of an optimized block code (with CW′₁ = CW₁, CW′₂ = CW₂, CW′₃ = CW₄, CW′₄ = CW₃) for decoding the “identifier” for SID and RATSCCH frames. Subcode to be Average Known codeword considered in decoding distance in frame k-1 in frame k d_(min) d_(av) Unknown {CW′₁, CW′₂, CW′₃, 10 32/3 CW′₄} d(CW′₁, CW′₄) ignored {CW′₁, CW′₂, CW′₃, 10 54/5 CW′₄} CW′₁ (0101001100001111) {CW′₁, CW′₂} 11 33/3 CW′₂ (0011111010111000) {CW′₁, CW′₂, CW′₃} 10 32/3 CW′₃ (1110010111010100) {CW′₂, CW′₂, CW′₃} 10 32/3 CW′₄ (1000100001100011) {CW′₃, CW′₄} 11 33/3

[0093] Although the present invention has been described with reference to specific embodiments,those of all skill in the art will recognize that changes may be made thereto without departing from the spirit and scope of the present invention as set forth in the hereafter appended claims. 

1. Method for channel coding of a parameter, in which the values of the parameter are closely temporally or spatially correlated to different extents, in which the values of the parameter are mapped to code words, in which the code words are at different distances from each other, and in which values of the parameter are mapped to code words in such a way that values of the parameter which are relatively closely correlated to each other are mapped to code words which are at relatively great distances from each other.
 2. Method for channel coding of a parameter, in which a first value of the parameter and a second value of the parameter form a pair of values in each case, whereby at least partly the second value of the parameter differs in how strongly it depends on the first value, in which the values of the parameter are mapped to code words, in which code words are at different distances from each other, and in which the values of the parameters are mapped to code words in such a way that a pair of values, for which the second value is more strongly dependent on the first value, is mapped to code words which exhibit greater distances to each other than a pair of values for which the second value is less strongly dependent on the first value.
 3. Method for channel coding of a parameter, in which values of the parameter are temporally or spatially correlated, and in which code words with better distance characteristics are at least partly assigned to the more closely correlated values of the parameter, and code words with worse distance characteristics are at least partly assigned to the less closely correlated values of the parameter.
 4. Method in accordance with one of the previous claims, in which mutually exclusive values of the parameter are assigned to code words with relatively bad distance characteristics.
 5. Method in accordance with one of the previous claims, in which a channel coding is used which is optimum for parameters without memory, in which especially one channel code is used which is optimum for parameters without memory.
 6. Method in accordance with one of the previous claims, in which a channel coding is used in which the minimum Hamming distance is maximum, in which especially one channel code is used for which the minimum Hamming distance is maximum.
 7. Method in accordance with one of the previous claims, in which channel coding is undertaken using a block code.
 8. Method in accordance with one of the previous claims, in which the parameter for signaling the mode of an Adaptive Multirate Codecs is used.
 9. Method for decoding a parameter which has been channel coded in accordance with one of the previous claims, in which the correlation of the parameters is taken into account. 